MUS 335 Introduction to Ethnomusicology is a course that I am teaching for the first time in Fall 2016. It is designed to introduce students to the history of ethnomusicology‚ key theoretical models‚ application of basic theoretical concepts‚ design and implementation of simple fieldwork exercises‚ analysis of the data generated by these exercises‚ and recognition and articulation of ethical issues that apply to this method of study. Such an introductory course is typically handled in a seminar
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The Mathematics for Essay 2 The purpose of these notes are to explain some of the mathematics behind Essay 2. Your own essay should not just repeat these arguments but have a more geometric flavor. Write about how you can physically place the blocks. You may assume basic facts about geometric sums and series. Let r be any real number and let n be a non-negative integer. The sum 1 + r + r2 + · · · + rn (1) is a geometric sum and the infinite series 1 + r + r2 + · · · + rn + · · · (2)
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Part 1 a) Introduction The word Probability derives from probity‚ a measure of the authority of a witness in a legal case in Europe‚ and often correlated with the witness ’s nobility. In a sense‚ this differs much from the modern meaning of probability‚ which‚ in contrast‚ is used as a measure of the weight of empirical evidence‚ and is arrived at from inductive reasoning and statistical inference. A short history of Probability Theory............ The branch of mathematics known as probability
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DISCRETE MATHEMATICS Discrete mathematics is the study of mathematical structures that are fundamentally discrete rather than continuous. In contrast to real numbers that have the property of varying "smoothly"‚ the objects studied in discrete mathematics – such as integers‚ graphs‚ and statements in logic – do not vary smoothly in this way‚ but have distinct‚ separated values. Discrete mathematics therefore excludes topics in "continuous mathematics" such as calculus and analysis. Discrete objects
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Alexis Sorensen Kant Final James Griffith 1:30-3:00(T/TH) 11/17/12 Pure Mathematics Immanuel Kant‚ a Prussian philosopher during the 1700s‚ examined the basis of human knowledge and its existence. Through rationalism and empiricism‚ Kant developed an individual model that supported the concept of pure mathematics. Kant’s logic allowed him to prove concepts that appeared unable to be proven. Pure mathematics‚ as an a priori cognition‚ can be considered to be an example of a concept that may
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MATH 101 Mathematics Autobiography Assignment My name is Casey Nicole Layton‚ and I am nineteen years of age. I was born in Pittsburgh‚ Pennsylvania on January 20th‚ 1995. My parents used to call me an ice princess when I was little‚ and they always told me the same story when I’d ask how I had acquired that name. When they tried to bring me home from the hospital‚ we got stuck in the family car during a huge blizzard and the winter chill got to me‚ and they used this fairytale-like story to explain
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Fracture Mechanics and Fatigue CONTENTS Title Page Contents Abstract List of Figures List of Tables i ii iii iv iv 1. Analysis of a Fuselage Crack 1.1 Introduction 1.2 State of Stress in the absence of the Crack 1.3 Geometrical Stress Intensity Factor at the Crack Tip 1.4 Fracture Analysis using Finite Element Methods 1.4.1 Finite Element Model of the Fuselage Crack 1.4.2 The Solution 1.4.3 Grid Independence Study 1.5 Variation in Stress Intensity Factor with Crack Length 1.5.1 Conclusion
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Megara‚ who was a Greek Socratic philosopher who live about a century earlier. His elements is the most successful textbook in the history of mathematics. The principles of geometry are deduced from a small set of axioms. Euclid’s method of proving mathematical theorems by logical reasoning from accepted first principles continues to be the backbone of mathematics and is responsible for that field’s characteristics rigor. Elements is best-known for its geometric results‚ but it also includes many results
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Chapter #1 summary General background - Introduction The first chapter provided a general opening for the book and provides an outline for the chapters to come. Apart of the appendix which details the history of OB (and seems highly relevant for us as it was part of first lesson slides) the chapter details the main challenges for organisational behaviour and spread them into 3 challenges (kindly find next) and focuses on each one and details the manager’s responsibility in an organisation. Notes:
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Mayans Mathematics The Mayan number system was developed by the ancient Maya civilization of Central America. Similar to the number system we use today‚ the Mayan system operated with place values. To achieve this place value system they developed the idea of a zero placeholder. The Maya seem to be the first people who used a place value system and a symbol for zero. Beyond these similarities there are some significant differences between the Mayan number system and our modern system. The Mayan
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